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Find the equation of plane perpendicular to the yz plane and passing through points (2,3,1) and (4,-5,3)
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let the plane be ... ax+by+cz+d=0 put the values of x and y, 2a+3b+c+d=0 4a-5b+3c+d=0 and for perpendicular planes, normals are perpendicular <a,b,c><0,0,1>=0 c=0
oh i dont think i is n.v ,sry...let me see..
i think, more simpler .... 2a+3b+c=1 4a-5b+3c=1
passing through points (2,3,1) and (4,-5,3) means the vector v(2,-8,2) is paralel to the plane.Equation of yz plane is : x=0. So perpendicular vector to it is:p(1,0,0) B=vXp this is the vector perpendicular to the plane you looking for (x represents vector product)
and normal of yz plane |dw:1336574611720:dw| I think it should be like this
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